Question\begin{enumerate} \item Creativity and neatness of the artwork. TAKES TIME TO COMPLETE!!!!! \item Reflection about your tessellation \begin{enumerate} \item Explain why the tessellation is a translation/rotation. Use the correct terminology in your answer: describe movement, relationship to the coordinate plane, etc. Your answer needs to be in complete sentences. \end{enumerate} \end{enumerate}
Studdy Solution
STEP 1
1. The problem involves understanding and explaining tessellations.
2. The focus is on determining whether the tessellation is a translation or rotation.
3. The explanation requires the use of correct terminology and a description of movement in relation to the coordinate plane.
STEP 2
1. Define tessellation and identify the types.
2. Determine if the tessellation is a translation or rotation.
3. Explain the movement and relationship to the coordinate plane.
STEP 3
Define tessellation and identify the types:
A tessellation is a pattern of shapes that fit together without any gaps or overlaps. There are several types of tessellations, including translations, rotations, and reflections.
STEP 4
Determine if the tessellation is a translation or rotation:
- A translation involves sliding a shape in a specific direction across the plane, maintaining the same orientation.
- A rotation involves turning a shape around a fixed point on the plane.
Examine the tessellation pattern to identify if it involves sliding or turning.
STEP 5
Explain the movement and relationship to the coordinate plane:
- If the tessellation is a translation, describe the direction and distance of the slide, and how it relates to the coordinate axes.
- If the tessellation is a rotation, identify the center of rotation, the angle of rotation, and how the shape's orientation changes in relation to the axes.
Use complete sentences and correct terminology to articulate the explanation.
The explanation should clearly convey whether the tessellation is a translation or rotation, supported by a detailed description of the movement and its relationship to the coordinate plane.
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